| Course | HS345 Biostatistics |
|---|---|
| Unit | Unit 1 |
| Paper type | Discussion board post |
| Length | About 380 words, 2 pages double-spaced |
| Format | APA 7 discussion post |
| School | Purdue University Global |
| Program | BS in Health Science |
| Updated | October 2026 |
Free sample paper for HS345 Unit 1
The Order That Took 3.2 Hours Never Existed: A Unit 1 Discussion Post on an Average Laid Over Two Humps
HS345 · Unit 1 Discussion Board Post
Posted by [Student Name]
The hospital, its quality report and every figure are composite; the review of laboratory turnaround and the statistics text cited are real.
Initial Post
My example comes from a composite monthly quality report: "Average laboratory turnaround: 3.2 hours (target 4 hours). Met." It reads like good news. But the report did not show the distribution, so I rebuilt it from the order log.
The histogram has two humps. [1,260] STAT orders form one, centered under an hour. [2,940] routine orders form the other, centered around four hours. The valley between them is nearly empty, and that is where the overall average of about 192 minutes falls.
Four figures tell the real story:
1. STAT median: 46 minutes.
2. STAT orders over their 60-minute target: 27 percent.
3. Routine median: about 237 minutes, close to the four-hour target.
4. Orders finishing within half an hour of the overall average: 21 percent.
The average met its target while more than a quarter of the urgent orders missed theirs, because one number was asked to describe two different processes.
Turnaround is usually reported separately by priority for exactly this reason: STAT and routine work run on different clocks and serve different decisions (Hawkins, 2007). When a distribution has two peaks, a single mean or median describes neither group; the better summary is a center and spread for each group, with the histogram shown (Bland, 2015).
The fix costs nothing. The same report could print two lines instead of one: STAT median 46 minutes with 27 percent over target, routine median 237 minutes with most orders inside four hours. Those two lines would have sent the laboratory manager to the STAT bench, where the problem actually is, instead of reporting a target met.
My question for the class: what number in your own workplace report might be averaging two groups that should never be combined?
Reply to Keisha
Keisha, your clinic's average wait time sounds like the same problem. Are walk-ins and scheduled visits in one figure? If so, I would split them before comparing months.
References
Bland, M. (2015). An introduction to medical statistics (4th ed.). Oxford University Press.
Hawkins, R. C. (2007). Laboratory turnaround time. The Clinical Biochemist Reviews, 28(4), 179-194.
What the HS345 Unit 1 assignment asks for
Week one in this course commonly asks for a post built around one summary statistic from real life that misleads, with an explanation of what the full data would show. Initial posts of three to four short paragraphs are typical, with peer replies due later. Credit goes to posts that name the statistic precisely, show or describe the distribution behind it and explain why the chosen summary fails for that shape. A post earns more when it proposes a better summary, not just a criticism. Cite a statistics text for the principle and, where possible, a source from the field the example comes from. Keep the tone conversational and end on a question a classmate can answer from their own workplace.
How the HS 345 Unit 1 example is put together
The post quotes the quality report's single line and then describes the histogram rebuilt from the order log, with the counts of STAT and routine orders. A short numbered list gives four figures: the STAT median, the share of STAT orders over target, the routine median and the share of all orders near the average. The highlighted sentence states the core problem in one line: the average met its target while urgent work did not. A paragraph cites laboratory and statistics sources for reporting by priority and for summarizing a two-peaked distribution by group. A practical paragraph rewrites the report as two lines, and a question for the class precedes a short reply about a clinic's wait times.
HS345 Unit 1 rubric: what earns full points
Grading for this opening post tends to weigh accurate statistical reasoning most heavily, then use of evidence, engagement with classmates and writing. Reasoning points depend on matching the summary to the shape of the data, so a post that shows why a mean fails for two humps scores well even without advanced methods. Evidence credit comes from a cited principle and a specific, checkable example. Engagement is judged by replies that apply the idea to a classmate's case. Writing covers length, clarity and APA citations. Posts that turn the criticism into a better summary, rather than stopping at what is wrong, usually stand out in the first week's discussion.
Common HS345 Unit 1 mistakes, and how to avoid them
Many first posts criticize averages in general without naming one real statistic or its context. Another common slip is suggesting the median as a fix when the data have two clusters, since the median lands between them too. Some students describe a skewed distribution when the example is actually bimodal, which changes the remedy. Others leave out the numbers that would let a reader check the claim. Replies that restate the original post add little. Have a different statistic in mind, perhaps an average length of stay or wait time? Share the example and the context, and the post can be shaped around the distribution hiding behind it.
Get an HS345 Unit 1 example written to your instructions
A blended average in a department report is the usual starting point on this board, and a custom post can begin from whichever one your HS345 Unit 1 prompt names. Paste that prompt and the discussion rubric. The first sample is free, arrives within 24-48 hours, and splits the figure into the groups hiding inside it before making its claim. The paper above is an original model document written by our desk, not a submitted student paper and not an official Purdue University Global document.
More HS345 papers and BS in Health Science samples
- HS345 Unit 2: Descriptive Statistics Exercise
- HS345 Unit 3: Data Display Critique
- HS345 Unit 4: Probability Problem Set
- HS345 Unit 5: Sampling Distribution Exercise
- HS345 Unit 6: Confidence Interval Problem
- HS345 Unit 7: Seminar Reflection
- HS345 Unit 8: Hypothesis Test Writeup
- HS345 Unit 9: Regression Exercise
- HS345 Unit 10: Statistical Analysis Report
- HS340 Unit 1: Surveillance Discussion Post
- HS315 Unit 1: Public Health Discussion Post
- HS450 Unit 1: Discussion Board Post
- HS305 Unit 1: Health News Claim Discussion Post
HS345 Unit 1 questions, answered
Is the median a better choice than the mean here?
Not on its own. With two clusters, the overall median of about 198 minutes also lands between them and describes almost no order. The post argues for splitting the data by order type first, then reporting a median and a high percentile for each group. A single summary works only after the groups inside it have been separated and named.
Are the laboratory figures real?
No. The hospital, its 4,200 orders and the turnaround times are composite, generated to show a shape laboratory data commonly take when urgent and routine work share one report. Real turnaround definitions vary, some starting the clock at collection and some at receipt in the laboratory, and a post using workplace data would say which clock it used.
How long should the initial post be?
Long enough to show the data and make one claim, which usually means three or four short paragraphs plus the figure. Check the word limit your instructor sets, since boards often reward a focused post over a long one. The example keeps definitions to a sentence and spends its space on the histogram and the mix-shift arithmetic.
Where can I find a free HS345 Unit 1 sample paper?
This page presents the full Unit 1 post, on a laboratory average that met its target while urgent orders missed theirs.
What is a bimodal distribution?
A distribution with two separate peaks, often because two different groups or processes have been combined. A single mean or median usually describes neither group well.